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A Novel Memory Filtering Design for Semi-Markovian Jump Time-Delay Systems

机译:半马尔可夫跳跃时滞系统的一种新颖的内存过滤设计

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This paper investigates the problem of delay-dependent Hmemory filtering for continuous-time semi-Markovian jump linear systems (MJLSs) with time-varying delay in an input-output framework. Differing from the constant transition rates (TRs) in the conventional MJLSs, the TRs of the semi-MJLSs depend on the random sojourn-time and are thus with time-varying characteristics. By utilizing a two-term approximation for the terms with time-varying delay, it is first shown that the filtering error system (FES) can be reformulated into a feedback interconnection form and the stability and performance analysis problem of the FES can be recast as the scaled small gain (SSG) problem of an interconnected system. Then, based on a semi-Markovian Lyapunov-Krasovskii formulation of SSG condition combined with projection lemma, the Hfilter synthesis for the underlying semi-MJLSs is formulated in terms of linear matrix inequalities. Finally, simulation studies are provided to evaluate the effectiveness and superiority of the proposed design method.
机译:本文研究了基于时延的H n nmemory滤波的连续半时滞问题。输入输出框架中具有时变延迟的马尔可夫跳跃线性系统(MJLS)。与常规MJLS中的恒定转换速率(TR)不同,半MJLS的TR取决于随机停留时间,因此具有时变特性。通过利用具有时变延迟的项的二项近似,首先表明可以将滤波误差系统(FES)重新构造为反馈互连形式,并且可以将FES的稳定性和性能分析问题重现为互连系统的缩放小增益(SSG)问题。然后,基于SSG条件的半马尔可夫Lyapunov-Krasovskii公式结合投影引理,H n ∞<底层半MJLS的/ subfilter合成是根据线性矩阵不等式制定的。最后,提供仿真研究以评估所提出设计方法的有效性和优越性。

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